Dynamic crack propagation analysis based on the s-version of the finite element method
暂无分享,去创建一个
Katsuyuki Suzuki | Kazuki Shibanuma | Toshiyuki Matsumoto | Kota Kishi | Yuuki Takeoka | Tsutomu Fukui | Katsuyuki Suzuki | Kazuki Shibanuma | Yuuki Takeoka | Toshiyuki Matsumoto | Kotaro Kishi | Tsutomu Fukui
[1] Jing Li,et al. A study on the S‐version FEM for a dynamic damage model , 2018 .
[2] Kazuki Shibanuma,et al. A Model of Cleavage Crack Propagation in a BCC Polycrystalline Solid Based on the Extended Finite Element Method , 2018, Acta Materialia.
[3] Aaron Kuchle,et al. Finite elements in fracture mechanics : theory, numerics, applications , 2013 .
[4] Hideomi Ohtsubo,et al. An Elastic and Elasto-Plastic Mixed Analysis Using Overlaying Mesh Method. , 2002 .
[5] Brian Moran,et al. Crack tip and associated domain integrals from momentum and energy balance , 1987 .
[6] Benoit Prabel,et al. Level set X‐FEM non‐matching meshes: application to dynamic crack propagation in elastic–plastic media , 2007 .
[7] Masanori Kikuchi,et al. On fracture analysis using an element overlay technique , 2005 .
[8] T. Strouboulis,et al. The generalized finite element method: an example of its implementation and illustration of its performance , 2000 .
[9] Ann-Sophie Farle,et al. Determination of fracture strength and fracture energy of (metallo-) ceramics by a wedge loading methodology and corresponding cohesive zone-based finite element analysis , 2018, Engineering Fracture Mechanics.
[10] Jacob Fish,et al. The rs‐method for material failure simulations , 2008 .
[11] Thomas Pardoen,et al. Failure of metals I: Brittle and ductile fracture , 2016 .
[12] Jacob Fish,et al. Superposition-based coupling of peridynamics and finite element method , 2019, Computational Mechanics.
[13] Tore Børvik,et al. Evaluation of uncoupled ductile fracture criteria for the dual-phase steel Docol 600DL , 2012 .
[14] K. Broberg. Cracks and Fracture , 1999 .
[15] Yoshitaka Wada,et al. Fatigue crack growth simulation in heterogeneous material using s-version FEM , 2014 .
[16] Kazuki Shibanuma,et al. Governing factors of the local tensile stress in the vicinity of a rapidly propagating crack tip in elastic-viscoplastic solids , 2019, Engineering Fracture Mechanics.
[17] Haiyang Li,et al. Cohesive zone model for mode-I fracture with viscoelastic-sensitivity , 2019, Engineering Fracture Mechanics.
[18] A. Needleman,et al. A COMPARISON OF METHODS FOR CALCULATING ENERGY RELEASE RATES , 1985 .
[19] Yu Qiao,et al. Cleavage crack-growth-resistance of grain boundaries in polycrystalline Fe–2%Si alloy: experiments and modeling , 2003 .
[20] Clotilde Berdin,et al. Local approach to fracture for cleavage crack arrest prediction , 2008 .
[21] J. Fish. The s-version of the finite element method , 1992 .
[22] Kazuki Shibanuma,et al. Local stress evaluation of rapid crack propagation in finite element analyses , 2018, International Journal of Solids and Structures.
[23] Michael N. Fardis,et al. Seismic Design, Assessment and Retrofitting of Concrete Buildings , 2009 .
[24] Zheng Liang,et al. A study on ductile fracture of coiled tubing based on cohesive zone model , 2019, Engineering Fracture Mechanics.
[25] Yoshitaka Wada,et al. Crack growth analysis in a weld-heat-affected zone using S-version FEM , 2012 .
[26] Kazuki Shibanuma,et al. A physics based model to simulate brittle crack arrest in steel plates incorporating experimental and numerical evidences , 2019, Engineering Fracture Mechanics.
[27] I. Babuska,et al. Stable Generalized Finite Element Method (SGFEM) , 2011, 1104.0960.
[28] Yun-Jae Kim,et al. Numerical ductile fracture prediction of circumferential through-wall cracked pipes under very low cycle fatigue loading condition , 2018 .
[29] Yun-Jae Kim,et al. Comparison of numerical predictions with experimental burst pressures of tubes with multiple surface cracks , 2018, Engineering Fracture Mechanics.
[30] Fumiyoshi Minami,et al. Observation of micro-cracks beneath fracture surface during dynamic crack propagation , 2017 .
[31] Jacob Fish,et al. The s‐version of the finite element method for multilayer laminates , 1992 .
[32] Kazuki Shibanuma,et al. Contribution of Grain Size to Resistance Against Cleavage Crack Propagation in Ferritic Steel , 2018, Acta Materialia.
[33] Jacob Fish,et al. THE S-VERSION OF FINITE ELEMENT METHOD FOR LAMINATED COMPOSITES , 1996 .
[34] Ted Belytschko,et al. Combined extended and superimposed finite element method for cracks , 2004 .
[35] T. Belytschko,et al. Non‐planar 3D crack growth by the extended finite element and level sets—Part I: Mechanical model , 2002 .
[36] Michele Meo,et al. Combining X-FEM and a multilevel mesh superposition method for the analysis of thick composite structures , 2012 .
[37] Kazuki Shibanuma,et al. Brittle crack propagation/arrest behavior in steel plate – Part I: Model formulation , 2016 .
[38] Yoshitaka Wada,et al. Crack growth simulation in heterogeneous material by S-FEM and comparison with experiments , 2016 .
[39] S. Sakata,et al. On accuracy improvement of microscopic stress/stress sensitivity analysis with the mesh superposition method for heterogeneous materials considering geometrical variation of inclusions , 2019, International Journal for Numerical Methods in Engineering.
[40] Fumiyoshi Minami,et al. Increase in micro-cracks beneath cleavage fracture surface in carbon steel ESSO specimens , 2019, Theoretical and Applied Fracture Mechanics.
[41] Gaute Gruben,et al. A fracture-propagation-control model for pipelines transporting CO2-rich mixtures including a new method for material-model calibration , 2017 .
[42] Jacob Fish,et al. Adaptive delamination analysis , 2015 .
[43] Philippe Bompard,et al. Propagation and arrest of cleavage cracks in a nuclear pressure vessel steel , 2012 .
[44] Tomonaga Okabe,et al. Multiscale modeling of free-surface effect on crack formation in unidirectional off-axis laminates , 2017 .
[45] Clémentine Jacquemoud,et al. Prediction of cleavage crack propagation path in a nuclear pressure vessel steel , 2018 .
[46] A. Pineau,et al. A local criterion for cleavage fracture of a nuclear pressure vessel steel , 1983 .
[47] Sumit Basu,et al. Formulating a cohesive zone model for thin polycarbonate sheets using the concept of the essential work of fracture , 2018, Engineering Fracture Mechanics.
[48] Clotilde Berdin,et al. 3D modeling of cleavage crack arrest with a stress criterion , 2012 .
[49] Jacob Fish,et al. Adaptive s-method for linear elastostatics , 1993 .
[50] T. Belytschko,et al. Non‐planar 3D crack growth by the extended finite element and level sets—Part II: Level set update , 2002 .
[51] A. Pineau,et al. DYNAMIC CRACK PROPAGATION AND CRACK ARREST INVESTIGATED WITH A NEW SPECIMEN GEOMETRY: PART II: EXPERIMENTAL STUDY ON A LOW‐ALLOY FERRITIC STEEL , 1996 .
[52] Ted Belytschko,et al. A finite element method for crack growth without remeshing , 1999 .
[53] Jacob Fish,et al. Hierarchical composite grid method for global-local analysis of laminated composite shells , 1997 .
[54] J. Fish,et al. Hierarchical modelling of discontinuous fields , 1992 .
[55] Hideomi Ohtsubo,et al. Crack growth analysis using mesh superposition technique and X‐FEM , 2008 .
[56] Michele Meo,et al. A hierarchical multiple plate models theory for laminated composites including delamination and geometrical nonlinear effects , 2011 .
[57] Masanori Kikuchi,et al. Study on fatigue growth of multi-surface flaws in shaft under rotary bending by S-FEM , 2017 .
[58] Benoit Prabel,et al. Using the X-FEM method to model the dynamic propagation and arrest of cleavage cracks in ferritic steel , 2008 .
[59] Kazuki Shibanuma,et al. Brittle crack propagation/arrest behavior in steel plate – Part II: Experiments and model validation , 2016 .
[60] Jacob Fish,et al. On the equivalence between the $$s$$s-method, the XFEM and the ply-by-ply discretization for delamination analyses of laminated composites , 2015 .
[61] Tomoya Kawabata,et al. Brittle crack propagation resistance inside grain and at high angle grain boundary in 3% Si-Fe alloy , 2018 .
[62] Kazuki Shibanuma,et al. Local stress in the vicinity of the propagating cleavage crack tip in ferritic steel , 2018 .
[63] G. T. Hahn,et al. Mechanisms of fast fracture and arrest in steels , 1972 .
[64] Eugenio Giner,et al. Domain integral formulation for 3-D curved and non-planar cracks with the extended finite element method , 2013 .
[65] X. Han,et al. A novel multi-grid based reanalysis approach for efficient prediction of fatigue crack propagation , 2019, Computer Methods in Applied Mechanics and Engineering.
[66] D. H. Robbins,et al. Adaptive superposition of finite element meshes in elastodynamic problems , 2005 .
[67] Kazuki Shibanuma,et al. Brittle crack propagation/arrest behavior in steel plate – Part III: Discussions on arrest design , 2017 .
[68] Jacob Fish,et al. On adaptive multilevel superposition of finite element meshes for linear elastostatics , 1994 .